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Variational studies of exotic Bose liquid, spin liquid, and magnetic phases

机译:外来玻色液体,旋转液体和磁相的变分研究

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摘要

The strong interest in strongly correlated systems in condensed matter physics has continued unabated for the past few decades. In recent years, the number of novel, exotic quantum phases found in theoretical studies has seen a phenomenal rise. Among those interesting quantum states are bose liquids and spin liquids, where strong quantum fluctuations have prevented the systems from developing a long range order. Our work in this thesis seeks to further the understanding of frustrated systems. In the study of a hard-core boson model with ring-only exchange interactions on a square lattice, we obtain concrete numerical realization of the unconventional Exciton Bose Liquid (EBL) phase, which possesses interesting properties such as a ``Bose surface'' which resembles the Fermi surface in a metal, as well as unusual thermodynamic properties such as a $Tlog T$ dependence for specific heat. An equally important result from this work is the demonstration that the widely used Gutzwiller projection on slave-particle wave functions may generally fail to capture the correct long wavelength physics in the respective systems. For the Heisenberg antiferromagnet on the kagome lattice, which is a promising candidate for realizing a spin-disordered ground state, our variational study shows that the projected Schwinger boson wave function is energetically better than the Dirac spin liquid wave function when a small antiferromagnetic second-neighbor spin coupling is added to the nearest-neighbor model. We also study the anisotropic triangular Heisenberg antiferromagnetic in magnetic field, and find simple, yet accurate wave functions for various regions of the surprisingly rich phase diagram, thus providing insights into the energetics of the competing phases in this interesting model. Finally, our work also highlights permanent-type wave functions as potentially useful constructions in variational studies of systems with short-ranged correlations, e.g., a Mott insulator and a gapped spin liquid.
机译:在过去的几十年中,对凝聚态物理中强相关系统的强烈兴趣一直没有减弱。近年来,在理论研究中发现的新颖的,奇异的量子相的数量已显着增加。在那些有趣的量子态中,有玻色液体和自旋液体,其中强烈的量子涨落阻止了系统发展远距离有序。我们在本文中的工作旨在进一步了解受挫的系统。在方格上仅具有环交换相互作用的硬核玻色子模型的研究中,我们获得了非常规激子玻色液体(EBL)相的具体数值实现,该相态具有有趣的性质,例如``玻色面''类似于金属中的费米表面,以及不寻常的热力学特性,例如对比热的$ T log T $依赖性。这项工作的一个同等重要的结果是证明了广泛使用的从粒子波函数上的Gutzwiller投影通常可能无法捕获各个系统中正确的长波长物理学。对于kagome晶格上的海森堡反铁磁体,它是实现自旋无序基态的一个有希望的候选者,我们的变异研究表明,当反铁磁小时,预期的Schwinger玻色子波函数在能量上要比Dirac自旋液体波函数好。邻居自旋耦合被添加到最近邻居模型。我们还研究了磁场中各向异性的三角形海森堡反铁磁,并为令人惊讶的丰富相图的各个区域找到了简单而准确的波函数,从而提供了对该有趣模型中竞争相的能量学的见解。最后,我们的工作还强调了永久型波动函数在具有短程相关性的系统(例如莫特绝缘子和有间隙的自旋液体)的变分研究中作为潜在有用的构造。

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    Tay Tiamhock;

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  • 年度 2011
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  • 正文语种 {"code":"en","name":"English","id":9}
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